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Multiply. (3x-5)(6x+1) Simplify your answer.

Multiply.\newline(3x−5)(6x+1) (3 x-5)(6 x+1) \newlineSimplify your answer.

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Simplify radical expressions using the distributive propertyright chevron icon

Full solution

Q. Multiply.\newline(3x−5)(6x+1) (3 x-5)(6 x+1) \newlineSimplify your answer.
  1. Apply Distributive Property: First, we'll use the distributive property to multiply the first term in the first binomial by both terms in the second binomial.\newline3x×(6x+1)=18x2+3x3x \times (6x + 1) = 18x^2 + 3x
  2. Multiply Second Term: Next, we'll multiply the second term in the first binomial by both terms in the second binomial.\newline−5×(6x+1)=−30x−5-5 \times (6x + 1) = -30x - 5
  3. Combine Results: Now, we'll add the results from the first two steps together.\newline(18x2+3x)+(−30x−5)=18x2−27x−5(18x^2 + 3x) + (-30x - 5) = 18x^2 - 27x - 5

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